A set of analytic solutions for the Quencher model as described in Par
t I, is presented in this paper. These analytic solutions represent th
e first such results that remain valid for the long time scales of int
erest during a quench process. The assumptions and the resulting simpl
ifications that lead to the analytic solutions are discussed, and the
regimes of validity of the various approximations are specified. The p
redictions of the analytic results are shown to be in very good agreem
ent with numerical as well as experimental results. Important analytic
scaling relations are verified by such comparisons, and the consequen
ces of some of these scalings on currently designed superconducting ma
gnets are discussed.